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Can Quantum-Mechanical Description of Physical Reality Be Considered Complete?
- A. Einstein, B. Podolsky, N. Rosen
- Philosophy
- 15 May 1935
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The Particle Problem in the General Theory of Relativity
- A. Einstein, N. Rosen
- Physics
- 1 July 1935
The writers investigate the possibility of an atomistic theory of matter and electricity which, while excluding singularities of the field, makes use of no other variables than the g&„of the general…
THE GRAVITATIONAL FIELD OF A PARTICLE POSSESSING A MULTIPOLE MOMENT
Using the method of Weyl and Levi-Civita, a procedure is proposed for calculating the metric tensor describing the gravitational field of a particle possessing a mass multipole moment. Calculations…
General Relativity and Flat Space. I
- N. Rosen
- Physics
- 15 January 1940
The possibility is considered of interpreting the formalism of the general theory of relativity in terms of flat space, the fundamental tensor gμν being regarded as describing the gravitational field…
A bi-metric theory of gravitation. II
- N. Rosen
- Physics
- 1 December 1973
The bi-metric theory of gravitation proposed previously is simplified in that the auxiliary conditions are discarded, the two metric tensors being tied together only by means of the boundary…
Quantum mechanics of a miniuniverse
- N. Rosen
- Physics
- 1 August 1993
From the equations of general relativity for the radius of a closed homogeneous isotropic universe a Schrödinger equation for a particle is obtained. In the case of a universe filled with…
Special Theories of Relativity
- N. Rosen
- Physics
- 1 March 1952
For a homogeneous isotropic medium in which some phenomenon takes place with which is associated a limiting speed c′ and which is described by field equations which can be made covariant under linear…
A classical Klein—Gordon particle
- N. Rosen
- Physics
- 1 November 1994
An elementary particle is described as a spherically symmetric solution of the Klein-Gordon equation and the Einstein equations of general relativity. It is found that it has a mass of the order of…
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